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1. Find the Nash equilibria of the two-player strategic game in which each players set of...
A game is a strategic interaction between two players. Each player has their own sets of...
A game is a strategic interaction between two players. Each player has their own sets of actions called the strategies. Each strategy comes with a definite outcome, these outcomes are tied to some profit or loss called the payoff. One of the favorite examples of game theory is the Prisoners' dilemma. In this game, two partners of crime are caught by police and held in different cells being interrogated separately. Both have two options, either to confess or be silent....
Froblem #5: Convert extensive-form to strategic-form, find Nash equilibria and subgame. perfect Nash equilibria (12...
Froblem #5: Convert extensive-form to strategic-form, find Nash equilibria and subgame. perfect Nash equilibria (12pts) Consider the following extensive-form game: Veto Y Don't Veto In this game, Players 1 and 2 are deciding on a course of action, which may be X, Y, or Z Player 2 is the one who actually makes the choice, but first Player may choose to veto Y, which is the option Player 1 prefers the least. a) List all the strategies available to Player...
GAME MATRIX Consider two players (Rose as player 1 and Kalum as player 2) in which each player has 2 possible actions (...
GAME MATRIX
Consider two players (Rose as player 1 and Kalum as player 2) in which each player has 2 possible actions (Up or Down for Rose; Left or Right for Kalum. This can be represented by a 2x2 game with 8 different numbers (the payoffs). Write out three different games such that: (a) There are zero pure-strategy Nash equilibria. (b) There is exactly one pure-strategy equilibrium. (c) There are two pure-strategy Nash equilibria.
Consider two players (Rose as player...
5. Consider the payoff matrix below, which shows two players each with three strategies. Player 2...
5. Consider the payoff matrix below, which shows two players each with three strategies. Player 2 A2 B2 C2 A1 20, 22 24, 20 25, 24 B1 23,26 21,24 22, 23 C1 19, 25 23,17 26,26 Player1 STUDENT NUMBER: SECTION: Page 11 of 12 pages Find all Nash equilibria in pure strategies for this simultaneous choice, one play game. Explain your reasoning. a) b) Draw the game in extended form and solve assuming sequential choice, with player 2 choosing first.
A game is a strategic interaction between two players. Each player has their own sets of...
A game is a strategic interaction between two players. Each player has their own sets of actions called the strategies. Each strategy comes with a definite outcome, these outcomes are tied to some profit or loss called the payoff. One of the favorite examples of game theory is the Prisoners' dilemma. In this game, two partners of crime are caught by police and held in different cells being interrogated separately. Both have two options, either to confess or be silent....
Two players are playing a game in which each player requests an amount of money, simultaneously....
Two players are playing a game in which each player requests an amount of money, simultaneously. The amount must be an integer between 11 and 20, inclusive. Each player will receive the amount she requests in $s. A player will receive an additional amount of $20 if she asks an amount that is exactly 1 less than the other player’s amount. All of the above is common knowledge. a) Find the set of all pure-strategy Nash Equilibria. b) Suppose we...
Q2 Contribution Game Consider the following game. There are four players. Each player i (wherei 1,2,3,4)...
Q2 Contribution Game Consider the following game. There are four players. Each player i (wherei 1,2,3,4) si multaneously and independently selects her contribution s E [0, 10]. Each player gets a benefit related to all of the players choices of s,'s, but incurs a cost related to her own contribution s In particular, the payoff to each player i is given by: ul (s1 , s2, s3, s.) = si + s2 + s3 + 84-0.5s (a) Find best response...
Consider the following extensive-form game with two players, 1 and 2. a). Find the pure-strategy Nash...
Consider the following extensive-form game with two players, 1
and 2.
a). Find the pure-strategy Nash equilibria of the game. [8
Marks]
b). Find the pure-strategy subgame-perfect equilibria of the
game. [6 Marks]
c). Derive the mixed strategy Nash equilibrium of the subgame.
If players play this mixed Nash equilibrium in the subgame, would 1
player In or Out at the initial mode? [6 Marks]
[Hint: Write down the normal-form of the subgame and derive the
mixed Nash equilibrium of...
Compute the Nash equilibria of the following location game. There are two people who simultaneously select...
Compute the Nash equilibria of the following location game. There are two people who simultaneously select numbers between zero and one. Suppose player 1 chooses s1 and player 2 chooses s2 . If si < sj , then player i gets a payoff of (si + sj )>2 and player j obtains 1 − (si + sj )>2, for i = 1, 2. If s1 = s2 , then both players get a payoff of 1>2. Please make sure to...
A game is a strategic interaction between two players. Each player has their own sets of...
A game is a strategic interaction between two players. Each player has their own sets of actions called the strategies. Each strategy comes with a definite outcome, these outcomes are tied to some profit or loss called the payoff. One of the favorite examples of game theory is the Prisoners' dilemma. In this game, two partners of crime are caught by police and held in different cells being interrogated separately. Both have two options, either to confess or be silent....
Froblem #5: Convert extensive-form to strategic-form, find Nash equilibria and subgame. perfect Nash equilibria (12pts) Consider the following extensive-form game: Veto Y Don't Veto In this game, Players 1 and 2 are deciding on a course of action, which may be X, Y, or Z Player 2 is the one who actually makes the choice, but first Player may choose to veto Y, which is the option Player 1 prefers the least. a) List all the strategies available to Player...
GAME MATRIX
Consider two players (Rose as player 1 and Kalum as player 2) in which each player has 2 possible actions (Up or Down for Rose; Left or Right for Kalum. This can be represented by a 2x2 game with 8 different numbers (the payoffs). Write out three different games such that: (a) There are zero pure-strategy Nash equilibria. (b) There is exactly one pure-strategy equilibrium. (c) There are two pure-strategy Nash equilibria.
Consider two players (Rose as player...
5. Consider the payoff matrix below, which shows two players each with three strategies. Player 2 A2 B2 C2 A1 20, 22 24, 20 25, 24 B1 23,26 21,24 22, 23 C1 19, 25 23,17 26,26 Player1 STUDENT NUMBER: SECTION: Page 11 of 12 pages Find all Nash equilibria in pure strategies for this simultaneous choice, one play game. Explain your reasoning. a) b) Draw the game in extended form and solve assuming sequential choice, with player 2 choosing first.
Q2 Contribution Game Consider the following game. There are four players. Each player i (wherei 1,2,3,4) si multaneously and independently selects her contribution s E [0, 10]. Each player gets a benefit related to all of the players choices of s,'s, but incurs a cost related to her own contribution s In particular, the payoff to each player i is given by: ul (s1 , s2, s3, s.) = si + s2 + s3 + 84-0.5s (a) Find best response...
Consider the following extensive-form game with two players, 1
and 2.
a). Find the pure-strategy Nash equilibria of the game. [8
Marks]
b). Find the pure-strategy subgame-perfect equilibria of the
game. [6 Marks]
c). Derive the mixed strategy Nash equilibrium of the subgame.
If players play this mixed Nash equilibrium in the subgame, would 1
player In or Out at the initial mode? [6 Marks]
[Hint: Write down the normal-form of the subgame and derive the
mixed Nash equilibrium of...
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